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MOISTURE CURLING OF CONCRETE SLABS FOR AIRFIELD APPLICATIONS ILLINOIS University of Illinois at Urbana-Champaign PIs: David A. Lange Jeffery R. Roesler.

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Presentation on theme: "MOISTURE CURLING OF CONCRETE SLABS FOR AIRFIELD APPLICATIONS ILLINOIS University of Illinois at Urbana-Champaign PIs: David A. Lange Jeffery R. Roesler."— Presentation transcript:

1 MOISTURE CURLING OF CONCRETE SLABS FOR AIRFIELD APPLICATIONS ILLINOIS University of Illinois at Urbana-Champaign PIs: David A. Lange Jeffery R. Roesler RAs: Chang Joon Lee Yi-shi Liu Benjamin F. Birch November, 2005

2 OUTLINE Objective of the Project Computer Modeling Laboratory Tests for FAA Material Prediction of NAPTF Single Slab Technology Transfer of Results Future Works

3 OBJECTIVE OF PROJECT To develop a better understanding of concrete material behavior that leads to moisture curling To develop guidelines for future concrete materials selection for airport pavement applications.

4 COMPUTER MODELING

5 WHY IS OUR MODELING CONCEPT USEFUL? ABAQUSDIANAICON Gradient excitations YES Aging concrete properties NOYES Hygrothermal model for shrinkage NO YES Aging effect on creep NOSIMPLESOLIDIFYING NOTE: Assessments are based on the built-in functions of the codes

6 “Instantaneous” response - Static “Delayed” response - Creep Hygrothermal Model Material Models Concrete is an Aging Material Linear Elastic Continuum Solidification Theory [Bazant 1977] “Hygrothermal” response - Shrinkage & Thermal Expansion

7 Stress is a function of porosity and humidity 1m1m 50 nm Drying shrinkage is a mechanical response of porous microstructure to the capillary pressure due to internal humidity reduction

8 Kelvin-Laplace Equation relates RH directly to capillary pressure  – surface tension r – mean pore radius RH – Relative humidity R – Universal gas constant T – Temperature v’ – molar volume of water Capillary pore pressure as a function humidity

9 Two concepts for hygrothermal models Stress Approach: Internal stress based hygrothermal model Strain Approach: Strain based hygrothermal model

10 Internal stress based hygrothermal model

11 Average stresses in porous media: Converts pore pressure to average bulk stress! σ average = p x p c = (pore pressure) x (porosity) P c = 9% σ average = 90.1psi P c = 16.3% σ average = 162.8psi P c = 22.5% σ average = 225.2psi NOTE: σ average = average hydrostatic stress assuming that out-of-plan behavior of the porous medium shows the same behavior with the in-plan behavior pore pressure = 1000psi,

12 Stress in concrete for a given humidity & porosity As applied to Concrete… Where,

13 1/8 model Finite Element Analysis for a free drying prism Aging Material properties (Porosity, Elastic & Creep response) Humidity History at different depth from drying surface

14 1/8 model, stress in z direction at age of 30days Deformation and stress distribution in a free drying prism

15 Best fit with the parameter P cal Free drying shrinkage of prism

16 Strain based hygrothermal model

17 Strains in a solid with spherical pores under negative pore pressure (A linear elastic solution) [ Grasley et al., 2003] P

18 Saturation factor (Approximation) [Bazant & Kim, 1991]

19 Fit to experimental data (RH, T, shrinkage) NOTE: simple linear model for shrinkage 

20 LABORATORY TESTS TO CALIBRATE MODEL FOR FAA HIGH-FA CONCRETE

21 Lab Test: Strength Development Rate Uniaxial Compressive StrengthSplit Tensile Strength

22 Lab Test : Stress-strain & Young’s modulus Uniaxial compressive test with axial & lateral strains Stress-strain Stress-lateral dilation Young’s modulus 28 days 7 days 28 days 7 days

23 Lab Test: Temperature, RH & shrinkage Free drying shrinkage test + internal temperature & relative humidity Drying Internal temperature Drying shrinkage Internal humidity

24 Lab Test - Creep Sealed testExposed to ambient Drying Sealed Basic creep Total deformation

25 PREDICTION OF NAPTF SLAB

26 “Instantaneous” response - Static “Delayed” response - Creep Material Models for Prediction Shrinkage & Thermal Expansion Linear Elastic Model Bazant ’ s Solidification Theory Const. creep Poisson ’ s ratio Strain based Hygrothermal Model for Shrinkage Different shrinking & expanding rates for drying & wetting Linear relation for thermal expansion

27 ¼ modeling using symmetric boundary conditions INPUTS – Finite Element Mesh & Boundary Conditions 7.5ft 11 in. Non-linear spring for base contact

28 INPUTS – Material Parameters from Lab. tests Parameters for the material model set were calibrated based on the Lab. material test results. BASIC CREEP ELASTIC MODULUS SHRINKAGE

29 INPUTS – Internal Temperature & RH from NAPTF test TEMPERATURERELATIVE HUMIDITY Internal humidity and temperature measured at the NAPTF were applied to the FE model

30 OUTPUTS - Deformation & Stresses A B Age = 68days, Mag. = 100xAge = 68days Deformation map Max. Principle stress 234 psi

31 Lift-off displacement Deformation Comparison A VD-1 VD-4 CL-3 VD-5 CL-4 CL-2 CL = Clip gauge VD = Vertical Displacement Transducer CL VD

32 Lift-off displacement Deformation Comparison B VD-2

33 TECHNOLOGY TRANSFER OF RESULTS

34 Finite Element Analysis Code

35 ICON ver 0.1.0 Finite Element Analysis Code 1.ICON is a FEA code written in C++ for deformation and stress prediction.  OOP (Object Oriented Programming)  Effective in code maintenance, update 2.ICON is specialized for aging concrete & time dependent excitations  Material properties as functions of time  Internal humidity & temperature as functions of time  Loads & BCs, as functions of time 3. ICON is a Standalone code  Previous version required MATLAB engine for a sparse matrix solver.  Current version uses TAUCS( a library for a sparse matrix solver). ICON can be run as a standalone program.

36 ICON ver 0.1.0 Finite Element Analysis Code ELEMENTS: 20-node solid element 8-node solid element 2-node spring 2-node bar-element

37 ICON ver 0.1.0 Finite Element Analysis Code MATERIAL: Linear elastic Solidifying material model for creep Internal stress based hygrothermal model Strain based hygrothermal model

38 Structure of ICON input file

39 1. NODE section  nodal coordinates 2. ELEMENT section  element connectivity, properties 3. GROUP section  group info. (node & element set) for easy access to the model 4. MATERIAL section  material info. 5. CONDITION section  loads, BCs, RH, temperature, age 6. ASSIGN section  CONDITIONs are ASSIGNed to GROUPs 7. CONTROL section  analysis duration, time interval, convergence criterion, etc. Structure of ICON input file

40 NODE: … ELEMENT: … GROUP: … … Input file format

41 MATERIAL: for for [ ] CONDITION: … ASSIGN: … Input file format

42 CONTROL: … Input file format

43 Modeling Procedure MSC.Patran- modeling geometry model.inp ICON – Finite Element Analysis Generate mesh data for ICON Read input file model.res Write analysis results MSC.Patran- graphical postprocessing Read result file Add materials & other conditions(BC, RH, T)

44 Modeling Procedure MSC.Patran- modeling geometry

45 Modeling Procedure model.inp

46 Modeling Procedure ICON – Finite Element Analysis

47 Modeling Output File model.res

48 Modeling Results MSC.Patran- graphical post-processing

49 FUTURE WORK

50 Lab Tests: Drying/Wetting test Scale-down single slab test Computer Modeling: Modeling Twin slabs Application with the models using various drying scenario Technology Transfer of Results: Users Manual for ICON Anticipated Completion: Summer 2006 Future Features? Prediction of internal temperature & humidity Graphical pre- and post-processor user interface


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